Boson

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## Types

## Properties

## Elementary bosons

## Composite bosons

## Quantum states

## See also

## Notes

## References

This article uses material from the Wikipedia page available here. It is released under the Creative Commons Attribution-Share-Alike License 3.0.

Boson

In quantum mechanics, a **boson** (,^{[1]}^{[2]}) is a particle that follows Bose-Einstein statistics. Bosons make up one of the two classes of particles, the other being fermions.^{[3]}

Examples of bosons include fundamental particles such as photons, gluons, and W and Z bosons (the four force-carrying gauge bosons of the Standard Model), the recently discovered Higgs boson, and the hypothetical graviton of quantum gravity. Some composite particles are also bosons, such as mesons and stable nuclei of even mass number such as deuterium (with one proton and one neutron, mass number = 2), helium-4, or lead-208^{[Note 1]}; as well as some quasiparticles (e.g. Cooper pairs, plasmons, and phonons).^{[4]}^{:130}

An important characteristic of bosons is that their statistics do not restrict the number of them that occupy the same quantum state. This property is exemplified by helium-4 when it is cooled to become a superfluid.^{[5]} Unlike bosons, two identical fermions cannot occupy the same quantum space. Whereas the elementary particles that make up matter (i.e. leptons and quarks) are fermions, the elementary bosons are force carriers that function as the 'glue' holding matter together.^{[6]} This property holds for all particles with integer spin (s = 0, 1, 2, etc.) as a consequence of the spin-statistics theorem. When a gas of Bose particles is cooled down to temperatures very close to absolute zero, then the kinetic energy of the particles decreases to a negligible amount, and they condense into the lowest energy level state. This state is called Bose-Einstein condensation. It is believed that this property is the explanation of superfluidity.

The name boson was coined by Paul Dirac^{[7]} to commemorate the contribution of Satyendra Nath Bose,^{[8]}^{[9]} a physicist and professor at University of Dhaka, in developing, with Albert Einstein, Bose-Einstein statistics--which theorizes the characteristics of elementary particles.^{[10]}

Bosons may be either elementary, like photons, or composite, like mesons.

While most bosons are composite particles, in the Standard Model there are five bosons which are elementary:

- the four gauge bosons or vector bosons (spin-1) (

?

·

g

·

Z

·

W^{±}

) - the one scalar boson (spin-0) (the Higgs boson (

H^{0}

))

Additionally, the graviton (G) is a hypothetical elementary particle not incorporated in the Standard Model. If it exists, a graviton must be a boson, and could conceivably be a gauge boson. However, since the graviton, the hypothetical force mediating particle for the gravitational force, has no mass and a spin of 2, it would be a tensor boson.

Composite bosons are important in superfluidity and other applications of Bose-Einstein condensates.

Bosons differ from fermions, which obey Fermi-Dirac statistics. Two or more identical fermions cannot occupy the same quantum state (see Pauli exclusion principle).

Since bosons with the same energy can occupy the same place in space, bosons are often force carrier particles. Fermions are usually associated with matter (although in quantum mechanics the distinction between the two concepts is not clear cut).

Bosons are particles which obey Bose-Einstein statistics: when one swaps two bosons (of the same species), the wavefunction of the system is unchanged.^{[11]} Fermions, on the other hand, obey Fermi-Dirac statistics and the Pauli exclusion principle: two fermions cannot occupy the same quantum state, accounting for the "rigidity" or "stiffness" of matter which includes fermions. Thus fermions are sometimes said to be the constituents of matter, while bosons are said to be the particles that transmit interactions (force carriers), or the constituents of radiation. The quantum fields of bosons are bosonic fields, obeying canonical commutation relations.

The properties of lasers and masers, superfluid helium-4 and Bose-Einstein condensates are all consequences of statistics of bosons. Another result is that the spectrum of a photon gas in thermal equilibrium is a Planck spectrum, one example of which is black-body radiation; another is the thermal radiation of the opaque early Universe seen today as microwave background radiation. Interactions between elementary particles are called fundamental interactions. The fundamental interactions of virtual bosons with real particles result in all forces we know.

All known elementary and composite particles are bosons or fermions, depending on their spin: particles with half-integer spin are fermions; particles with integer spin are bosons. In the framework of nonrelativistic quantum mechanics, this is a purely empirical observation. In relativistic quantum field theory, the spin-statistics theorem shows that half-integer spin particles cannot be bosons and integer spin particles cannot be fermions.^{[12]}

In large systems, the difference between bosonic and fermionic statistics is only apparent at large densities--when their wave functions overlap. At low densities, both types of statistics are well approximated by Maxwell-Boltzmann statistics, which is described by classical mechanics.

All observed elementary particles are either fermions or bosons. The observed elementary bosons are all gauge bosons: photons, W and Z bosons, gluons, except the Higgs boson which is a scalar boson.

- Photons are the force carriers of the electromagnetic field.
- W and Z bosons are the force carriers which mediate the weak force.
- Gluons are the fundamental force carriers underlying the strong force.
- Higgs bosons give W and Z bosons mass via the Higgs mechanism. Their existence was confirmed by CERN on 14 March 2013.

Finally, many approaches to quantum gravity postulate a force carrier for gravity, the graviton, which is a boson of spin plus or minus two.

Composite particles (such as hadrons, nuclei, and atoms) can be bosons or fermions depending on their constituents. More precisely, because of the relation between spin and statistics, a particle containing an even number of fermions is a boson, since it has integer spin.

Examples include the following:

- Any meson, since mesons contain one quark and one antiquark.
- The nucleus of a carbon-12 atom, which contains 6 protons and 6 neutrons.
- The helium-4 atom, consisting of 2 protons, 2 neutrons and 2 electrons.
- The nucleus of deuterium, known as a deuteron, and its anti-particle.

The number of bosons within a composite particle made up of simple particles bound with a potential has no effect on whether it is a boson or a fermion.

Bose-Einstein statistics encourages identical bosons to crowd into one quantum state, but not any state is necessarily convenient for it. Aside of statistics, bosons can interact - for example, helium-4 atoms are repulsed by intermolecular force on a very close approach, and if one hypothesizes their condensation in a spatially-localized state, then gains from the statistics cannot overcome a prohibitive force potential. A spatially-delocalized state (i.e. with low ||) is preferable: if the number density of the condensate is about the same as in ordinary liquid or solid state, then the repulsive potential for the *N*-particle condensate in such state can be no higher than for a liquid or a crystalline lattice of the same *N* particles described without quantum statistics. Thus, Bose-Einstein statistics for a material particle is not a mechanism to bypass physical restrictions on the density of the corresponding substance, and superfluid liquid helium has a density comparable to the density of ordinary liquid matter. Spatially-delocalized states also permit for a low momentum according to the uncertainty principle, hence for low kinetic energy; this is why superfluidity and superconductivity are usually observed in low temperatures.

Photons do not interact with themselves and hence do not experience this difference in states where to crowd (see squeezed coherent state).

**^**Even-mass-number nuclides, which comprise 153/254 = ~ 60% of all stable nuclides, are bosons, i.e. they have integer spin. Almost all (148 of the 153) are even-proton, even-neutron (EE) nuclides, which necessarily have spin 0 because of pairing. The remainder of the stable bosonic nuclides are 5 odd-proton, odd-neutron stable nuclides (see even and odd atomic nuclei#Odd proton, odd neutron); these odd-odd bosons are:^{2}_{1}H

,^{6}_{3}Li

,^{10}_{5}B

,^{14}_{7}N

and^{180m}_{73}Ta

). All have nonzero integer spin.

**^**Wells, John C. (1990).*Longman pronunciation dictionary*. Harlow, England: Longman. ISBN 0582053838. entry "Boson"**^**"boson".*Collins Dictionary*.**^**Carroll, Sean (2007)*Dark Matter, Dark Energy: The Dark Side of the Universe*, Guidebook Part 2 p. 43, The Teaching Company, ISBN 1598033506 "...boson: A force-carrying particle, as opposed to a matter particle (fermion). Bosons can be piled on top of each other without limit. Examples include photons, gluons, gravitons, weak bosons, and the Higgs boson. The spin of a boson is always an integer, such as 0, 1, 2, and so on..."**^**Charles P. Poole, Jr. (11 March 2004).*Encyclopedic Dictionary of Condensed Matter Physics*. Academic Press. ISBN 978-0-08-054523-3.**^**"boson".*Merriam-Webster Online Dictionary*. Retrieved 2010.**^**Carroll, Sean. "Explain it in 60 seconds: Bosons".*Symmetry Magazine*. Fermilab/SLAC. Retrieved 2013.**^**Notes on Dirac's lecture*Developments in Atomic Theory*at Le Palais de la Découverte, 6 December 1945, UKNATARCHI Dirac Papers BW83/2/257889. See note 64 to p. 331 in "The Strangest Man" by Graham Farmelo**^**Daigle, Katy (10 July 2012). "India: Enough about Higgs, let's discuss the boson".*AP News*. Retrieved 2012.**^**Bal, Hartosh Singh (19 September 2012). "The Bose in the Boson".*New York Times blog*. Retrieved 2012.**^**"Higgs boson: The poetry of subatomic particles".*BBC News*. 4 July 2012. Retrieved 2012.**^**Srednicki, Mark (2007).*Quantum Field Theory*, Cambridge University Press, pp. 28-29, ISBN 978-0-521-86449-7.**^**Sakurai, J.J. (1994).*Modern Quantum Mechanics*(Revised Edition), p. 362. Addison-Wesley, ISBN 0-201-53929-2.

This article uses material from the Wikipedia page available here. It is released under the Creative Commons Attribution-Share-Alike License 3.0.

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